The answer lies in the quirks of quantum mechanics. Blame "Big Al" Einstein for these relativistic effects. When we accelerate anything, its mass increases. We don't see it normally because the phenomenon is only pronounced in situations where the accelerated object or "thing" approaches the speed of light. At half light speed, there isn't a ton of stuff happening, but as speeds ramp up near "maxium velocity" for our little particle, its mass ramps up, too. The 80% to 90% and up are marked by pronounced effects. Note that a moving bus has acquired a lot of energy, but that is not the result of relativistic mass differential. There is a difference. In accelerators, we can force particles up to 99% the speed of light. Electrons are relatively easy to accelerate compared to protons because the protons are some 1836 times more massive. Electrons can be accelerated pretty well by "simple" high voltage. Certainly a cyclotron can make them scream. A link is provided below.
increase in mass affects how much acceleration or force is needed to move that mass.
Because of heat
Of the neutron, proton, and electron, the electron has the smallest mass.
The mass of an electron is regarded as zero when it is at rest. The mass of an electron or any particle is calculated by using its momentum and its energy. The mass of an electron is related to its momentum which is zero when the electron is not moving. So when the electron is at rest its momentum is zero and thus its mass is zero. When an electron is moving its mass is no longer zero as its momentum is not zero. It is calculated by using the following equation: Mass = Energy / (Speed of Light)2The mass of an electron increases as its energy increases and it increases even more when it is moving at a higher speed. So when the electron is at rest and its momentum is zero its mass is also zero.
it is the mass of an electron in the presence of an electric or magnetic field.
among these Electron has the least mass....
Proton has a greater mass than the electron.
the mass will increase
By looking at the equation F=ma we have two ways to increase acceleration. If we keep the mass constant and increase the force applied then the acceleration of the object will increase. If we keep the force constant and use a smaller mass then the mass will experience a greater acceleration than a greater mass.
As per Newton's first law of motion, if the applied force remains the same, an increase in mass will result in a decrease in acceleration. In contrast, if the acceleration were to remain the same when the mass increases, there must be a greater force applied.
F=ma, or force equals the product of mass and acceleration. Assuming that the mass of the object does not change, then acceleration increases as force increases.
yes because of Newton's law F=ma. If you increase mass, you have to increase force to achive the same acceleration.
Force is mass x acceleration so in order to increase the acceleration without increasing the force, you must decrease the mass.
It will need more force to achieve the same acceleration
If acceleration is kept constant but you vary the mass, the force will vary in direct proportion to the mass. If the mass increases, the force will also increase, and if the mass decreases the force will also decrease. Newton's 2nd Law, illustrated by the equation F=ma, illustrates this.
If you increase the force on an object acceleration increases . As F = m*a, where F = Force , m = mass of the object & a = acceleration
To maintain acceleration, both mass and force must remain unchanged. Decreasing mass and/or increasing force will increase acceleration.
If the mass of an object increases, what happens to the acceleration?
If you increase the force on an object acceleration increases . As F = m*a, where F = Force , m = mass of the object & a = acceleration